which of the following represents the domain and range of $y = \\tan x$?\n\n(1 point)\n\ndomain: $-\\infty <…

which of the following represents the domain and range of $y = \\tan x$?\n\n(1 point)\n\ndomain: $-\\infty < x < \\infty$\nrange: $-\\infty < y < \\infty, y \\neq \\frac{\\pi}{2} + n\\pi$, where $n$ is an integer\n\ndomain: $-\\infty < x < \\infty$\nrange: $-\\infty < y < \\infty, y \\neq n\\pi$, where $n$ is an integer\n\ndomain: $-\\infty < x < \\infty, x \\neq \\frac{\\pi}{2} + n\\pi$, where $n$ is an integer\nrange: $-\\infty < y < \\infty$\n\ndomain: $-\\infty < x < \\infty, x \\neq n\\pi$, where $n$ is an integer\nrange: $-\\infty < y < \\infty$

which of the following represents the domain and range of $y = \\tan x$?\n\n(1 point)\n\ndomain: $-\\infty < x < \\infty$\nrange: $-\\infty < y < \\infty, y \\neq \\frac{\\pi}{2} + n\\pi$, where $n$ is an integer\n\ndomain: $-\\infty < x < \\infty$\nrange: $-\\infty < y < \\infty, y \\neq n\\pi$, where $n$ is an integer\n\ndomain: $-\\infty < x < \\infty, x \\neq \\frac{\\pi}{2} + n\\pi$, where $n$ is an integer\nrange: $-\\infty < y < \\infty$\n\ndomain: $-\\infty < x < \\infty, x \\neq n\\pi$, where $n$ is an integer\nrange: $-\\infty < y < \\infty$

Answer

Explanation:

Step1: Define the tangent function

The function is[LLM SSE On Failure]